Скачать или смотреть Multivariable Calculus: Ex # 13.7 Q # 3-12 Partial Derivatives

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This video Explains the Solutions of Exercise 13.7 Questions # 3-12

3–12 Find an equation for the tangent plane and parametric equations for the normal line to the surface at the point P. ■

*3*. x2 + y2 + z2 = 25; P(−3, 0, 4)
*4*. x2y − 4z2 = −7; P(−3, 1,−2)
*5*. x2 − xyz = 56; P(−4, 5, 2)
*6*. z = x2 + y2; P(2,−3, 13)
*7*. z = 4x3y2 + 2y; P(1,−2, 12)
*8*. z = 1/2 x7y−2; P(2, 4, 4)
*9*. z = xe−y ; P(1, 0, 1)
*10*. z = ln (x2 + y2)^1/2; P(−1, 0, 0)
*11*. z = e3y sin 3x; P(π/6, 0, 1)
*12*. z = x1/2 + y1/2; P(4, 9, 5)

Partial Derivatives functions of two variables.
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Solution file:

https://drive.google.com/file/d/186pd...


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Book: Calculus Early Transcendentals
By: Howard Anton, Bivens and Davis
Edition: 10th
Chapter: 13
Name: Partial Derivatives
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